Question

A window has the shape of a rectangle surmounted by an equilateral triangle. If the perimeter
of the window is 12 m , find the dimension of the rectangle that will produce the largest area of
the window.​

Answer 1

Answer:

if the dimensions are equal , it will form larger area.

Step-by-step explanation:

we know , perimeter of rectangle = 2(L+B)

so the L+B = 6 ( => 2(l+b) = 12 , l+b = 6 )

therefore, the possible numbers to form this are :-

i) 1+5

ii) 2+4

iii) 3+3

therefore, the area by these ↑ sides are :-

i) 5m²

ii) 8m²

iii) 9m²

therefore, if the length and breadth of that rectangle is 3×3 m² , then it will form the largest possible area .

hope it helped

mark brainly please

thanks